How to read/interpret this equation

[TheMarksman]

Hi guys,

I am a little confused about how to interpret the matrix included in the equation...can someone please write it in a single line not using the matrix for let's say n=3...


Thanks in advance.

 

[Mute]

That's not a matrix, it's a standard notation for a binomial coefficient:

$$\left(\begin{array}{c}{n \\ k}\end{array}\right) = _nC_k = \frac{n!}{k!(n-k)!}$$

 

[Mentallic]

Hi guys,

I am a little confused about how to interpret the matrix included in the equation...can someone please write it in a single line not using the matrix for let's say n=3...


Thanks in advance.

What matrix? Is $\tau$ a matrix? Because ${n \choose k}$ is not a matrix.

 

[TheMarksman]

Thanks so much Mr. Mute..Mr. Mentallic, I thought (n k) is a matrix not tau...sorry...

Thanks so much for the replies...have a good day guys...

 

[CellCoree]

I would be happy to provide a response to your question. The matrix included in the equation represents a set of numbers arranged in rows and columns. In order to interpret it, you would need to understand the specific values and their corresponding positions in the matrix. For n=3, the matrix would have 3 rows and 3 columns, with each element representing a specific value. Interpreting the matrix would involve analyzing the relationships between these values and how they contribute to the overall equation.